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Heat Transfer of Non-Newtonian Dilatant Power Law Fluids in Square and Rectangular Cavities
by
Vinogradov, I
, Siginer, D
, Khezzar, L
in
Aspect ratio
/ Boussinesq equations
/ Cavities
/ Computational fluid dynamics
/ Conservation equations
/ Convection
/ Energy conservation
/ Finite volume method
/ Fluid flow
/ Free convection
/ Heat transfer
/ Holes
/ Inclination angle
/ Newtonian fluids
/ Non Newtonian fluids
/ Power law
/ Prandtl number
/ Shear thickening (liquids)
/ Thickening
2011
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Heat Transfer of Non-Newtonian Dilatant Power Law Fluids in Square and Rectangular Cavities
by
Vinogradov, I
, Siginer, D
, Khezzar, L
in
Aspect ratio
/ Boussinesq equations
/ Cavities
/ Computational fluid dynamics
/ Conservation equations
/ Convection
/ Energy conservation
/ Finite volume method
/ Fluid flow
/ Free convection
/ Heat transfer
/ Holes
/ Inclination angle
/ Newtonian fluids
/ Non Newtonian fluids
/ Power law
/ Prandtl number
/ Shear thickening (liquids)
/ Thickening
2011
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
Heat Transfer of Non-Newtonian Dilatant Power Law Fluids in Square and Rectangular Cavities
by
Vinogradov, I
, Siginer, D
, Khezzar, L
in
Aspect ratio
/ Boussinesq equations
/ Cavities
/ Computational fluid dynamics
/ Conservation equations
/ Convection
/ Energy conservation
/ Finite volume method
/ Fluid flow
/ Free convection
/ Heat transfer
/ Holes
/ Inclination angle
/ Newtonian fluids
/ Non Newtonian fluids
/ Power law
/ Prandtl number
/ Shear thickening (liquids)
/ Thickening
2011
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Heat Transfer of Non-Newtonian Dilatant Power Law Fluids in Square and Rectangular Cavities
Journal Article
Heat Transfer of Non-Newtonian Dilatant Power Law Fluids in Square and Rectangular Cavities
2011
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Overview
Steady two-dimensional natural convection in fluid filled cavities is numerically investigated for the case of non- Newtonian shear thickening power law liquids. The conservation equations of mass, momentum and energy under the assumption of a Newtonian Boussinesq fluid have been solved using the finite volume method for Newtonian and non-Newtonian fluids. The computations were performed for a Rayleigh number, based on cavity height, of 105 and a Prandtl number of 100. In all of the numerical experiments, the channel is heated from below and cooled from the top with insulated side-walls and the inclination angle is varied. The simulations have been carried out for aspect ratios of 1 and 4. Comparison between the Newtonian and the non-Newtonian cases is conducted based on the dependence of the average Nusselt number on angle of inclination. It is shown that despite significant variation in heat transfer rate both Newtonian and non-Newtonian fluids exhibit similar behavior with the transition from multi-cell flow structure to a single-cell regime.
Publisher
Isfahan University of Technology
Subject
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